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Eccentric pie charts and an unusual pie cutting

机译:偏心饼图和一个不寻常的馅饼切割

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The eccentric pie chart, a generalization of the traditional pie chart is introduced. An arbitrary point is fixed within the circle, and rays are drawn from it. A sector is bounded by a pair of neighboring rays and the arc between them. Eccentric pie charts have the potential of visualizing multiple sets of data, especially for small numbers of items/features. The calculations of the area-proportional diagram are based on well-known equations in coordinate geometry. The resulting system of polynomial and trigonometric equations can be approximated by a fully polynomial system, once the non-polynomial functions are approximated by their Taylor series written up to the first few terms. The roots of the polynomial system have been found by the homotopy continuation method, then used as starting points of a Newton iteration for the original (non-polynomial) system. The method is illustrated on a special pie-cutting problem.
机译:偏心饼图,介绍了传统饼图的概括。任意点固定在圆内,并且从中汲取光线。扇区由一对相邻光线和它们之间的弧线界定。偏心饼图具有可视化多组数据的可能性,尤其是对于少量项目/功能。区域比例图的计算基于坐标几何中的公知方程。一旦非多项式函数被其泰勒序列近似于前几个术语,就可以通过完全多项式系统近似多项式系统的多项式和三角识别方程的所得系统。通过同型连续方法发现多项式系统的根,然后用作原始(非多项式)系统的牛顿迭代的起点。该方法示出了特殊的饼图问题。

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